Which of the following functions lead to an indeterminate form as
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Calculus, Single Variable: Early Transcendentals (3rd Edition)
- Consider the function f(x) = cos(x2 – 2) + 1 on the interval (-3,3). Calculate the two x-intercepts of this function on the given interval. Express your answers in exact form, as a comma separated list. You may not use the zero/root functionality of a calculator to do this; you must show all of your work and explain your reasoning, where necessary. X =arrow_forwardIf f(x) = sin x, show that f(x + h) – f(x) = sin x cos h – 1 sin h + cos X h harrow_forward2. Identify two functions, f and g, such that h(x) = f(g(x)): h(x) = tan (√x) f(x) = g(x)=arrow_forward
- Given the functions fz) = 3* and g(x) = sin x, determine the domain of the combined function y = Ag(x)).arrow_forwardConsider the following functions: f(x)= x+1' and g(x) = Find the domain of (f og)(x). Enter your answer using interval notationarrow_forwardLet f(x) = sin2x and g(x) = cos2x. Determine whether h(x) is in span(j(x), g(x) ) h (x) = sin 2xarrow_forward
- The range of f(x)= cosx is:arrow_forwardUse the figures to evaluate the function if f(x) = sin x. (X, 1) | x² + y² = 1 f(a + B) x2 + y2 = 4| ..... f(a + B) = (Type an exact answer, using radicals as needed.) >arrow_forwardUse the product rule to differentiate the function h, where a and b are real numbers. h(x) = e¯ax cos (bx) W' (x) =arrow_forward
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